Smooth linearization of germs of -actions and holomorphic vector fields
The paper contains a generic condition permitting the linearization in class , , of germs of singular infinitesimal -actions on and of singular holomorphic...
Smooth models of Thurston's pseudo-Anosov maps
Smooth spheres in IR4 with four critical points are standard.
Smooth structures on algebraic surfaces with finite fundamental group.
Smooth structures on Pi-manifolds
Smooth structures on sphere bundles over spheres.
Smooth sturctures on algebraic surfaces with cyclic fundamental group.
Smoothability of proper foliations
Compact, -foliated manifolds of codimension one, having all leaves proper, are shown to be -smoothable. More precisely, such a foliated manifold is homeomorphic to one of class . The corresponding statement is false for foliations with nonproper leaves. In that case, there are topological distinctions between smoothness of class and of class for every nonnegative integer .
Smoothing 4-Manifolds.
Smoothing H-spaces.
Smoothing H-spaces II.
Smoothing of real algebraic hypersurfaces by rigid isotopies
Define for a smooth compact hypersurface of its crumpleness as the ratio , where is the distance from to its central set. (In other words, is the maximal radius of an open non-selfintersecting tube around in We prove that any -dimensional non-singular compact algebraic hypersurface of degree is rigidly isotopic to an algebraic hypersurface of degree and of crumpleness . Here , depend only on , and rigid isotopy means an isotopy passing only through hypersurfaces of degree...
Smoothly equivalent real analytic proper G-mainfolds are subanalytically equivalent.
Smoothness and geometry of boundaries associated to skeletal structures I: sufficient conditions for smoothness
We introduce a skeletal structure in , which is an - dimensional Whitney stratified set on which is defined a multivalued “radial vector field” . This is an extension of notion of the Blum medial axis of a region in with generic smooth boundary. For such a skeletal structure there is defined an “associated boundary” . We introduce geometric invariants of the radial vector field on and a “radial flow” from to . Together these allow us to provide sufficient numerical conditions for...
SO3 (...)-representation curves for two-bridge knot groups.
Solution of the problem of describing minimal Seifert manifolds.
Solvable Groups that are Simply Connected at ... .
Solvable systems of equations modeled on some spines of 3-manifolds.
Some analogies between number theory and dynamical systems on foliated spaces.
Some applications of Coincidence theory.